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1901 novel by L. Frank Baum Dot and Tot of Merryland First editionAuthorL. Frank BaumIllustratorW.W. DenslowCountryUnited StatesLanguageEnglishGenreChildren's novelPublisherGeo. M. HillPublication date1901Media typePrint (hardback)OCLC2462654 Dot and Tot of Merryland is a 1901 novel by L. Frank Baum.[1][2] After Baum wrote The Wonderful Wizard of Oz, he wrote this story about the adventures of a little girl named Dot and a little boy named Tot in a land reached by floating o…

この記事は検証可能な参考文献や出典が全く示されていないか、不十分です。出典を追加して記事の信頼性向上にご協力ください。（このテンプレートの使い方）出典検索?: コルク – ニュース · 書籍 · スカラー · CiNii · J-STAGE · NDL · dlib.jp · ジャパンサーチ · TWL（2017年4月） コルクを打ち抜いて作った瓶の栓 コルク（木栓、蘭&…

Jonas L.A.PembuatMichael CurtisRoger S. H. SchulmanPemeranKevin JonasJoe JonasNick JonasChelsea StaubNicole Anderson John DuceyLagu pembukaLive to Party, oleh Jonas BrothersNegara asalUnited StatesBahasa asliEnglishJmlh. musim2Jmlh. episode34 (daftar episode)ProduksiProduser eksekutifMichael CurtisRoger S. H. Schulman(both; season 1)Paul HoenLester Lewis(both; season 2)Lokasi produksiHollywood Center Studios, Hollywood, California (taping location, season 1)Setting:New Jersey (season 1)Los Angel…

Pour les articles homonymes, voir Artois (homonymie). Artois (pcd) Artoé(nl) Artesië 9 août 1640 – 4 mars 1790(149 ans, 6 mois et 23 jours) Devise « Artois, rends-toi ! - Nenni ma foi ! » Hymne Chanson des Rosati (XIXe siècle) Gouvernement d'Artois (1765-1790) parmi les anciens gouvernements militaires français.Informations générales Statut Pays d'états du Royaume de France Fait partie de : gouvernement militaire de Pic…

Сельское поселение России (МО 2-го уровня)Новотитаровское сельское поселение Флаг[d] Герб 45°14′09″ с. ш. 38°58′16″ в. д.HGЯO Страна  Россия Субъект РФ Краснодарский край Район Динской Включает 4 населённых пункта Адм. центр Новотитаровская Глава сельского посел…

American music performer (born 1988) Nadine Sierra in 2013 Nadine Sierra (born May 14, 1988) is an American soprano. She is most well known for her interpretation of Gilda in Verdi's Rigoletto, and Lucia in Donizetti's Lucia di Lammermoor. Currently performing in leading roles in the top opera houses around the world, she received the 1st Prize and People's Choice Award 2013[1] at the Neue Stimmen competition, is the 2017 Richard Tucker Music Foundation Award Winner, and was awarded the …

سفارة بوليفيا في الولايات المتحدة بوليفيا الولايات المتحدة الإحداثيات 38°55′09″N 77°03′39″W / 38.9192°N 77.0608°W / 38.9192; -77.0608 البلد الولايات المتحدة  المكان شمال غربي واشنطن العاصمة العنوان Massachusetts Avenue (Washington, D.C.) [الإنجليزية]‏ الاختصاص الولايات المتحدة  الموقع ا�…

本條目存在以下問題，請協助改善本條目或在討論頁針對議題發表看法。 此條目需要編修，以確保文法、用詞、语气、格式、標點等使用恰当。 (2013年8月6日)請按照校對指引，幫助编辑這個條目。（幫助、討論） 此條目剧情、虛構用語或人物介紹过长过细，需清理无关故事主轴的细节、用語和角色介紹。 (2020年10月6日)劇情、用語和人物介紹都只是用於了解故事主軸，輔助讀�…

Catherine Hardwicke (lahir 21 Oktober 1955) adalah seorang produser film. Beberapa karya produksinya adalah Thirteen, The Nativity Story, dan Twilight. Film Twilight adalah film terbaik yang pernah ia garap, meskipun begitu Catherine tidak akan bekerja kembali untuk sekuel film Twilight berikutnya, New Moon. Pranala luar Catherine Hardwicke di IMDb (dalam bahasa Inggris) Artikel bertopik biografi Amerika Serikat ini adalah sebuah rintisan. Anda dapat membantu Wikipedia dengan mengembangkannya.lb…

Al-Kafi Sampul Al-KafiPengarangMuhammad bin Ya'qub al-KulainiBahasaArabBagian dari seri artikel mengenaiSyiah Peribadatan Penerus Nabi Muhammad Imamah Duka Muharram Tawassul Paham Kebohongan Ayatullah Arbain Hari perayaan Syiah Asyura Tabuik Arbain Maulud Idulfitri Iduladha Idulghadir Sejarah Ayat pemurnian Hadits dua hal berat Mubāhalah Khumm Rumah Fatimah Fitnah Pertama Fitnah Kedua Pembunuhan Ali Pertempuran Karbala Cabang-cabang Syiah Zaidiyah Syiah Dua Belas Imam Ja'fari Akhbari Syaiki Usu…

У этого термина существуют и другие значения, см. Летний дворец. Летний дворецкит. 頤和園 39°59′51″ с. ш. 116°16′08″ в. д.HGЯO Тип дворец Страна  Китай Местоположение Пекин и Хайдянь  Медиафайлы на Викискладе Всемирное наследие ЮНЕСКО, объект № 880рус. • англ. • ф�…

Promontory in Normandy, D-Day objective Battle of Pointe du HocPart of the Normandy LandingsMap of Pointe du Hoc, showing German installations and what was believed to be the locations of the 155 mm guns.DateJune 6, 1944LocationNormandy, FranceResult Allied victoryBelligerents  United States United Kingdom  GermanyCommanders and leaders Bernard Law Montgomery James Earl Rudder Gerd von Rundstedt Dietrich KraissUnits involved Army Rangers 2nd Ranger Battalion  Royal Navy …

Further information: Multiracialism Biracial and multiracial identity development is described as a process across the life span that is based on internal and external forces such as individual family structure, cultural knowledge, physical appearance, geographic location, peer culture, opportunities for exploration, socio-historical context, etc.[1] Biracial identity development includes self-identification. A multiracial or biracial person is someone whose parents or ancestors are from…

Louis James HaugeA colourised portrait of Corporal Louis James Hauge Jr.Born(1924-12-12)December 12, 1924Ada, MinnesotaDiedMay 14, 1945(1945-05-14) (aged 20)Okinawa, Ryukyu Islands, Japanese EmpirePlace of burialListed on Tablets of the Missing, National Memorial Cemetery of the Pacific, Honolulu, Hawaii[1]AllegianceUnited States of AmericaService/branch United States Marine CorpsYears of service1943–1945Rank CorporalUnitCompany C, 1st Battalion, 1st Marines, 1st Marine …

This article relies largely or entirely on a single source. Relevant discussion may be found on the talk page. Please help improve this article by introducing citations to additional sources.Find sources: 2014–15 Big East Conference men's basketball season – news · newspapers · books · scholar · JSTOR (April 2019) Sports season2014–15 Big East Conference men's basketball seasonLeagueNCAA Division ISportBasketballNumber of teams10TV partner(s)CBS, CBSS…

For other uses, see Parnaíba River and Brazilian monitor Parnaíba (U17). This article has multiple issues. Please help improve it or discuss these issues on the talk page. (Learn how and when to remove these template messages) This article is written like a manual or guide. Please help rewrite this article and remove advice or instruction. (May 2017) This article needs additional citations for verification. Please help improve this article by adding citations to reliable sources. Unsourced mat…

Book of the New Testament 1 Pet. redirects here. For the first volume of Peters's Reports, see List of United States Supreme Court cases, volume 26. Part of a series onBooks of theNew TestamentPapyrus 46, one of the oldest New Testament papyri, showing 2 Cor 11:33–12:9 Gospels and Acts Four Evangelists MatthewMarkLukeJohn Lukan Acts Acts of the Apostles Epistles and Apocalypse Pauline epistles Romans 1 Corinthians2 Corinthians GalatiansEphesians PhilippiansColossians 1 Thessalonians2…

For other uses, see KDK (disambiguation). This article has multiple issues. Please help improve it or discuss these issues on the talk page. (Learn how and when to remove these template messages) This article needs additional citations for verification. Please help improve this article by adding citations to reliable sources. Unsourced material may be challenged and removed.Find sources: KDK – news · newspapers · books · scholar · JSTOR (January 2017) (Le…

Dragon-lune Personnage de fiction apparaissant dansIron Man. Cosplay de Dragon-lune. Nom original Moondragon Alias Heather Douglas(véritable identité)Madame MacEvil, H.D. Steckley Naissance Los Angeles, Californie, États-Unis Origine États-Unis Sexe Femme Espèce Humaine altérée Cheveux Sans Yeux Verts Activité Philosophe, guerrière, prêtresse Caractéristique Maîtrise des arts martiaux Connaissances en génétique et ingénierie Pilote de vaisseau spatial experte Pouvoirs spéciaux Ta…

Le graphe de la fonction de Dickman–de Bruijn ρ sur une échelle logarithmique. L'axe horizontal est l'argument u, et l'axe vertical est la valeur ρ(u) de la fonction ρ. En théorie analytique des nombres, la fonction ρ de Dickman ou de Dickman-de Bruijn est une fonction spéciale utilisée dans l'estimation de la proportion d'entiers friables jusqu'à une certaine borne. Elle fut étudiée pour la première fois par l'actuaire Karl Dickman, qui la définit dans son unique publication math…